Error-optimized finite-difference modeling of wave propagation problems with Lorentz material dispersion
DOI10.1016/j.jcp.2021.110916OpenAlexW4200071021MaRDI QIDQ2133598
Aristeides D. Papadopoulos, Nikolaos V. Kantartzis, Theodoros T. Zygiridis
Publication date: 4 May 2022
Published in: Journal of Computational Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jcp.2021.110916
Maxwell's equationsnumerical dispersiondispersive materialserror optimizationfinite-difference time-domain methods
Basic methods for problems in optics and electromagnetic theory (78Mxx) Numerical methods for partial differential equations, initial value and time-dependent initial-boundary value problems (65Mxx) General topics in optics and electromagnetic theory (78Axx)
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Cites Work
- Time-domain matched interface and boundary (MIB) modeling of Debye dispersive media with curved interfaces
- Dispersion-relation-preserving finite differene schemes for computational acoustics
- Finite difference time domain dispersion reduction schemes
- The spectral order of accuracy: a new unified tool in the design methodology of excitation-adaptive wave equation FDTD schemes
- Compact finite difference schemes with spectral-like resolution
- Comparison between staggered and unstaggered finite-difference time-domain grids for few-cycle temporal optical soliton propagation
- Optimal staggered-grid finite-difference schemes by combining Taylor-series expansion and sampling approximation for wave equation modeling
- Uniform dispersion reduction schemes for the one dimensional wave equation in isotropic media
- Energy stable and high-order-accurate finite difference methods on staggered grids
- High-order accurate FDTD schemes for dispersive Maxwell's equations in second-order form using recursive convolutions
- High-order FDTD methods via derivative matching for Maxwell's equations with material interfaces
- Dispersion analysis of finite difference and discontinuous Galerkin schemes for Maxwell's equations in linear Lorentz media
- A high-order accurate scheme for Maxwell's equations with a generalized dispersive material model
- Optimized three-dimensional FDTD discretizations of Maxwell's equations on Cartesian grids
- The effect of the 2-D Laplacian operator approximation on the performance of finite-difference time-domain schemes for Maxwell's equations
- Analysis of spatial high-order finite difference methods for Maxwell's equations in dispersive media
- Development of an Explicit Symplectic Scheme that Optimizes the Dispersion-Relation Equation of the Maxwell’s Equations
- A Comprehensive New Methodology for Formulating FDTD Schemes With Controlled Order of Accuracy and Dispersion
- A Hierarchy of Explicit Low-Dispersion FDTD Methods for Electrically Large Problems
- A staggered fourth-order accurate explicit finite difference scheme for the time-domain Maxwell's equations
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